Moving Morphable Multi Components Introducing Intent of Designer in Topology Optimization

Author:

Otsuka Keisuke1ORCID,Dong Shuonan1ORCID,Kuzuno Ryo1,Sugiyama Hiroyuki2,Makihara Kanjuro1

Affiliation:

1. Tohoku University, Sendai 980-8579, Japan

2. University of Iowa, Iowa City, Iowa 52242

Abstract

Topology optimization based on moving morphable components efficiently generates a topology that is expressed by a few geometrical design variables. However, conventional moving morphable components have three problems: lack of [Formula: see text] continuity between components, difficulty in describing a smooth rollup shape, and difficulty in generating a rigid joint to an optimized topology. In this study, a novel topology optimization framework was developed by introducing theories devised for multibody analysis. First, an adaptive moving morphable component based on absolute nodal coordinate formulation was proposed. Because both the position and gradient are used as design variables, [Formula: see text] continuity is ensured. Second, a position and gradient connection algorithm leveraging the linear constraint of the absolute nodal coordinate formulation was proposed to describe the smooth rollup shape. Third, a rigid joint was generated by introducing the gradient constraint equation in an optimizer. The developed framework exhibited superior convergence as compared with the conventional one in the benchmark short beam problem. It successfully generated an optimal topology with the intent of a designer (that is, designer-selected topology continuity and rigid joints), which facilitated the assembly and manufacturing of topologically optimized structural members to construct an entire aerospace structure.

Funder

Ebara Hatakeyama Memorial Foundation

Joint Usage/Research Center for Interdisciplinary Large-scale Information Infrastructures

Iwatani Naoji Foundation

Institute of Fluid Science, Tohoku University

TEPCO Memorial Foundation

Japan Society for the Promotion of Science

Publisher

American Institute of Aeronautics and Astronautics (AIAA)

Subject

Aerospace Engineering

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